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平面二自由度冗余驱动并联机构的最优运动控制及其仿真 被引量:13

Optimal Motion Control and Simulation of Redundantly Actuated 2-dof Planar Parallel Manipulator
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摘要 以平面二自由度冗余驱动并联机构为研究平台,对机构的高速高精度的最优运动控制进行了研究。首先建立了并联机构的动力学模型,然后以包含有误差和控制量的二次正定函数的性能指标进行最优控制器设计。对单纯点到点控制方式下的最优参数设计问题进行了设计与分析。为了解决点到点运动控制时运动速度较低的问题,采用了插补策略。通过计算机仿真,研究了利用插补点数目进行高速和高精度的轨迹跟踪控制的设计问题,并对比分析了各参数对提高精度和快速响应的影响及其关系。 Based on the redundantly actuated 2-dof planar parallel manipulator, the optimal motion control of such a system performance was studied, Dynamic model of the parallel manipulator was established and optimal controller based on quadratic performance index of system error and control was designed. The problem of optimal parameter design in Point-to-Point motion control was analyzed, In order to solve the problem of the low speed in Point-to-Point motion control, interpolation method was adopted. By computer simulation, the relation of high-speed and high-precision continuous path control with number of the interpolation point was studied and the effects on improving the precision and the speed of response of the parameters were compared and analyzed.
作者 张耀欣 丛爽
出处 《系统仿真学报》 EI CAS CSCD 北大核心 2005年第10期2450-2454,共5页 Journal of System Simulation
基金 国家自然科学基金资助项目(50375148)
关键词 并联机构 最优控制 LQR 冗余驱动 仿真 parallel manipulator optimal control LQR redundantly actuate simulation
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  • 1P Chiacchio, F Pierrot, L Sciavicco, B Siciliano. Robust design of independent joint controllers with experimentation on a High-Speed parallel robot M [J]. IEEE Trans on Industrial Electronics, 1993, 40,393-403.
  • 2Y Nakamura, M Ghodoussi. Dynamics computation of closed-link robot mechanisms with nonredundant and redundant actuators [J].IEEE Transactions on Robotics and Automation, 1989, 5(3): 294-302.
  • 3F Ghorbel, O Chetelat, R Longchamp. A reduced model for constrained rigid bodies with application to parallel robots [C], In Proc.of the IFAC Symposium on Robot Control (SYROCO' 94), Capri,Italy, 1994.
  • 4F Ghorbel, etc. Modeling and pd control of closed-chain mechanical systems [C], In Proc. of the 34th IEEE Conf. on Decision and Control,New Orleans, Louisiana, 1995.
  • 5R Murray, Z X Li, S Sastry. A Mathematical Introduction to Robotic Manipulation [M]. CRC Press, 1994.
  • 6B Dasgupta, T S Mruthyunjaya. A Newton-Euler formulation for the inverse dynamics of the Stewart platform manipulator [J]. Mechanism Mach. Theory, 1998, 33(8): 1135-1152.
  • 7J Wang, C M Gosselin. A new approach for the dynamic analysis of parallel manipulators [J]. Multibody Syst. Dynamics, 1998, 2:317-334.
  • 8J Li, J Wang, X Liu. An efficient method for inverse dynamics of kinematically defective parallel platforms [J]. J. Robot Syst. 2002,19(2): 45-61.
  • 9Y K Yiu, H Cheng, Z H Xiong, G F Liu, Z X Li. On the dynamics of parallel Manipulators [J]. IEEE Int. Conf. Robotics and Automation (ICRA2001), Shoul, Korea, May 2001.
  • 10G F Liu, Z X Li. A unified geometric approach to modeling and control of constrained mechanical systems [3]. IEEE Transactions on Robotics and Automation, 2002, 18(4): 574-587.

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